$\sum\frac{1}{1+x^n}$ is uniformly convergent on $\mathbb R^+$ . Can anyone please give me a hint to solve this ?
Let alone uniform convergence on $\mathbb R^+$ . I can see that the series is not convergent itself when $x=1$.
$\sum\frac{1}{1+x^n}$ is uniformly convergent on $\mathbb R^+$ . Can anyone please give me a hint to solve this ?
Let alone uniform convergence on $\mathbb R^+$ . I can see that the series is not convergent itself when $x=1$.
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